Build a solid foundation in the area of arithmetic groups and explore its inherent geometric and number-theoretical components.
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Joachim Schwermer is Emeritus Professor of Mathematics at the University of Vienna, and recently Guest Researcher at the Max-Planck-Institute for Mathematics, Bonn. He was Director of the Erwin-Schrödinger-Institute for Mathematics and Physics, Vienna from 2011 to 2016. His research focuses on questions arising in the arithmetic of algebraic groups and the theory of automorphic forms.
Inhaltsangabe
Part I. Arithmetic Groups in the General Linear Group: 1. Modules, lattices, and orders 2. The general linear group over rings 3. A menagerie of examples - a historical perspective 4. Arithmetic groups 5. Arithmetically defined Kleinian groups and hyperbolic 3-space Part II. Arithmetic Groups Over Global Fields: 6. Lattices - Reduction theory for GLn 7. Reduction theory and (semi)-stable lattices 8. Arithmetic groups in algebraic k-groups 9. Arithmetic groups, ambient Lie groups, and related geometric objects 10. Geometric cycles 11. Geometric cycles via rational automorphisms 12. Reduction theory for adelic coset spaces Appendices: A. Linear algebraic groups - a review B. Global fields C. Topological groups, homogeneous spaces, and proper actions References Index.
Part I. Arithmetic Groups in the General Linear Group: 1. Modules, lattices, and orders 2. The general linear group over rings 3. A menagerie of examples - a historical perspective 4. Arithmetic groups 5. Arithmetically defined Kleinian groups and hyperbolic 3-space Part II. Arithmetic Groups Over Global Fields: 6. Lattices - Reduction theory for GLn 7. Reduction theory and (semi)-stable lattices 8. Arithmetic groups in algebraic k-groups 9. Arithmetic groups, ambient Lie groups, and related geometric objects 10. Geometric cycles 11. Geometric cycles via rational automorphisms 12. Reduction theory for adelic coset spaces Appendices: A. Linear algebraic groups - a review B. Global fields C. Topological groups, homogeneous spaces, and proper actions References Index.
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